All GMAT Math Resources
Example Questions
Example Question #11 : Linear Equations, One Unknown
What is the value of in the following equation when
?
When solving algebraic equations with one unknown, it is often easier to rearrange the equation first so that you have the unknown variable isolated.
So this:
becomes this when we subtract from both sides:
Then, divide both sides by to get
all by itself:
To finish, simply plug in for
and simplify.
Thus, is our answer!
Example Question #291 : Algebra
Solve for :
In order to solve for , isolate
on one side of the equation:
Example Question #292 : Algebra
Solve for :
.
To solve for , we need to isolate
on one side of the equation:
Example Question #21 : Solving Linear Equations With One Unknown
Solve the following equation:
We start by grouping all of our like terms, so the terms with x are grouped on the left side and the constants are grouped on the right side:
Example Question #302 : Algebra
Solve for :
In order to solve for in
, isolate
on one side of the equation:
Example Question #303 : Algebra
Solve for :
In order to solve for , we need to isolate
on one side of the equation:
Example Question #1381 : Problem Solving Questions
Solve for :
In order to solve for , isolate
on one side of the equation and simplify:
Example Question #21 : Linear Equations, One Unknown
Given and
, find the height of the line's
-intercept.
The trick here is recognizing what you are given. In form,
is equal to the
-intercept. All we need to do is find
. Find this by recognizing that
means that the point
is on this line. More simply, if we plug in 4 for
and 26 for
(or in other words,
), we can find
.
So this:
becomes:
So, .
Example Question #306 : Algebra
Solve for :
In order to solve for , isolate
on one side of the equation and simplify.
First, add 21 to both sides in order to get all constants on one side.
Then divide by 7 to solve for y.
Example Question #1382 : Problem Solving Questions
Solve for :
In order to solve the equation, isolate on one side of the equation.
To do this, first subtract 9 from both sides.
Then multiply both sides by 3 to move the three to the left hand side.
Lastly, divide by 2 on both sides to solve for z.
All GMAT Math Resources
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